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Title of Journal: Commun Math Phys

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Abbravation: Communications in Mathematical Physics

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Springer Berlin Heidelberg

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DOI

10.1007/bf01744299

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1432-0916

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Wave Relations

Authors: Alberto S Cattaneo Pavel Mnev
Publish Date: 2014/08/09
Volume: 332, Issue: 3, Pages: 1083-1111
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Abstract

The wave equation free boson problem is studied from the viewpoint of the relations on the symplectic manifolds associated to the boundary induced by solutions Unexpectedly there is still something to say about this simple wellstudied problem In particular boundaries which do not allow for a meaningful Hamiltonian evolution are not problematic from the viewpoint of relations In the twodimensional Minkowski case these relations are shown to be Lagrangian This result is then extended to a wide class of metrics and is conjectured to be true also in higher dimensions for nice enough metrics A counterexample where the relation is not Lagrangian is provided by the Misner space

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  2. Hausdorff Dimension of Julia Sets of Feigenbaum Polynomials with High Criticality
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  4. Exponential Mixing for the 3 D Stochastic Navier–Stokes Equations
  5. Binding of Polarons and Atoms at Threshold
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  7. On Perturbations of the Schwarzschild Anti-De Sitter Spaces of Positive Mass
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  10. Laminar Boundary Layers in Convective Heat Transport
  11. There are no Magnetically Charged Particle-like Solutions of the Einstein Yang-Mills Equations for Models with an Abelian Residual Group
  12. Duality of 2D Gravity as a Local Fourier Duality
  13. Nonlinear Asymptotic Stability of the Lane-Emden Solutions for the Viscous Gaseous Star Problem with Degenerate Density Dependent Viscosities
  14. Extended Scaling Relations for Planar Lattice Models
  15. Infinite-Dimensional Schur–Weyl Duality and the Coxeter–Laplace Operator
  16. Phase Boundaries in Algebraic Conformal QFT
  17. On the Singularity of the Free Energy at a First Order Phase Transition
  18. Free Analog of Pressure and Its Legendre Transform
  19. Continuity of the Lyapunov Exponents for Quasiperiodic Cocycles
  20. On the Correlation Function of the Characteristic Polynomials of the Hermitian Wigner Ensemble
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  27. A Monoidal Category for Perturbed Defects in Conformal Field Theory
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